Answer:
E. 1,700 is your answer.
Step-by-step explanation:
What you do is you add 668 + 575 + 453 together.
668 + 575 + 453 = 1,696.
The hundreds place is the 9. Since the 9 is bigger than 4 it gets rounded up. That means the 6 in front of the 9 becomes a 7 and 9 and 6 become a zero.
E. 1,700 is your answer.
Answer:
see explanation
Step-by-step explanation:
If (x + 2) is a factor then x = - 2 is a root and p(- 2) = 0
p(- 2) = -4
+ 6(- 2)³ + 8(- 2)² + 2(- 2) - 1
= - 64 - 48 + 32 - 4 - 1 = - 85
Hence remainder R = - 85
Since p(- 2) ≠ 0 then (x + 2) is not a factor of p(x)
Yes you are right. When you add two nega it will make a pos. If you add a pos and neg it will make it neg
5)
The summation would be (A).
We need to compare the term to its value, the first term is 2, the second term is 4, the third term is 6.
We read this as:
2(1) + 2(2) + 2(3) + 2(4) + ... + 2(10)
The zero limit would mean it would start at 0 + 2 + 4, which is not what we wanted.
6)
Like above, we read the summation notation as:
5(3) + 5(4) + 5(5) + ... + 5(8) = 15 + 20 + 25 + 30 + 35 + 40 = 3(55) = 165
9)
Repeat as above, each term of n increases by 1 as we move from 1 to 10
12)
(a) Repeat as above.
(b) We can find whether it converges or diverges by finding the common ratio.
We do this by comparing the first two terms.


We can see that the ratio will be 1/3, which is less than 1.
This information tells us that the summation will converge, thus, we can find its sum.
(c) We find the sum by using the limiting sum formula.



Answer:
Edge length in inches = 3√(v in³)
Step-by-step explanation:
A jewelry box is shaped like a cube, with it's volume as v cubic inches.
The formula for the volume of a cube = (edge length)³
From the question, we are asked to write an expression that represents the edge length of julies jelwery box in inches
volume of a cube = (edge length)³
v in³ = edge length ³
We cube root both side
= 3√(v in³) = 3√(edge length³)
Edge length = 3√(v in³)
Therefore, the expression that represents the edge length of julies jelwery box in inches is:
Edge length in inches = 3√(v in³)